satisfied by the integral of a holomorphic three form on \(X_\psi \)  over the homology connecting the two curves \(C_{\pm }\) . Above, \(z = \psi ^{-5}\)  and \(\theta = z\frac{\partial }{\partial z}\) . The equation in the form above is in [1]} using coordinates \(t\)  with \(z = 5^{5}e^t\) . Observe that if we consider the right hand side of (REF ) to be zero, we get the classical equation appearing on [2]} for which the periods given by integrals of the holomorphic three form over absolute homology classes are solutions.
